Let $O$ be the origin, and let $A\left(1, 0\right)$, $B\left(0, 1\right)$ be two points. If $P\left(x, y\right)$ is a point such that $xy>0$ and $x+y<1,$ then

If $\mathrm{Q}(0,-1,-3)$ is the image of the point $P$ in the plane $3x-y+4z=2$ and $R$ is the point $(3,-1,-2)$, then the area (in sq. units) of $\Delta PQR$ is

A ray of light coming from the point $(2,2\sqrt{3})$ is incident at an angle $30°$ on the line $x=1$ at the point $A$. The ray gets reflected on the line $x=1$ and meets $x$ -axis at the point $B$. Then, the line $AB$ passes through the point